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Interior angles: (12-2)*180 = 1800 degrees

Each interior angle: 1800/12 = 150 degrees

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How many interior angles does dodecagon have?

A dodecagon has 12 interior angles. To find the sum of the interior angles of a dodecagon, you can use the formula ((n - 2) \times 180) degrees, where (n) is the number of sides. For a dodecagon, this calculation gives ((12 - 2) \times 180 = 1800) degrees, so the sum of all interior angles is 1800 degrees. Each interior angle in a regular dodecagon would then measure 150 degrees.


What is the shape of the twelfth figure?

The shape of the twelfth figure is a dodecagon. A dodecagon is a polygon with twelve sides and twelve angles. It is a regular dodecagon if all its sides and angles are equal. The interior angles of a regular dodecagon measure 150 degrees each.


What is the measure of the interior angle of a 12 sided regular polygon?

The measure of each interior angle of a dodecagon, which is a 12 sided regular polygon, is 150o. This is found in any polygon by multiplying 2 less than the number of sides by 180o and then dividing the product by the number of sides. A dodecagon interior angle is then 10 x 180o/12 = 150o.


Which regular polygons have interior angles of 150 degrees?

Regular polygons with interior angles of 150 degrees are dodecagons (12-sided polygons). The formula for the interior angle of a regular polygon is ((n-2) \times 180^\circ / n), where (n) is the number of sides. Setting this equal to 150 degrees and solving for (n) confirms that only the dodecagon meets this criterion. Thus, the only regular polygon with interior angles of 150 degrees is the regular dodecagon.


What is the measure of an angle of a regular dodecagon?

Interior Angle: 150 degrees (Interior Angle Sum: 1800) Exterior Angle: 30 degrees (Exterior Angle Sum: 360)

Related Questions

The measure of one interior angle of a regular dodecagon?

It is 150 degrees.


What is the shape of the twelfth figure?

The shape of the twelfth figure is a dodecagon. A dodecagon is a polygon with twelve sides and twelve angles. It is a regular dodecagon if all its sides and angles are equal. The interior angles of a regular dodecagon measure 150 degrees each.


What is the mesure of one interior angle of a regular dodecagon?

Each interior angle of a regular 12 sided dodecagon measures 150 degrees


What is the measure of an interior angle of a regular dodecagon?

Each interior angle measures 150 degrees Each exterior angle measures 30 degrees


What are the interior angle measures of a dodecagon?

The sum of the interior angles of a dodecagon is:sum = (12 - 2) x 180o= 1800oIn a regular dodecagon, each of the interior angles is 1800o ÷ 12 = 150o


What is the measure of the interior angle of a 12 sided regular polygon?

The measure of each interior angle of a dodecagon, which is a 12 sided regular polygon, is 150o. This is found in any polygon by multiplying 2 less than the number of sides by 180o and then dividing the product by the number of sides. A dodecagon interior angle is then 10 x 180o/12 = 150o.


What is the measure of each interior angle of a 12 sided regular polygon?

The measure of each interior angle of a dodecagon, which is a 12 sided regular polygon, is 150o. This is found in any polygon by multiplying 2 less than the number of sides by 180o and then dividing the product by the number of sides. A dodecagon interior angle is then 10 x 180o/12 = 150o.


What is the formula for calculating perimeter of dodecagon?

Assuming the shape is a regular dodecagon, the formula for calculating the perimeter for a dodecagon of side length n is equal to 12n.


What is the measure of an angle of a regular dodecagon?

Interior Angle: 150 degrees (Interior Angle Sum: 1800) Exterior Angle: 30 degrees (Exterior Angle Sum: 360)


What is the size of one interior angle in a regular dodecagon?

Each interior angle is 150 degrees


What is the measure of each interior angle and exterior of regular dodecagon?

Each exterior angle = 360/12 = 30 degrees. Each interior angle = 180 - 30 =150 degrees.


What is the measure of one angle of a regular dodecagon?

150